Abstract
A new four-dimensional chaotic system with hidden attractor is obtained and the circuit design and implementation are detailed in this paper. First, we derive a new four-dimensional chaotic system with no rest point and make a deduction that the new system exhibits hidden chaotic attractor. Second, dynamical and qualitative properties of the new four-dimensional chaotic system with hidden attractor are explored such as Lyapunov chaos exponents and Kaplan-Yorke fractal dimension. Finally, it is highlighted that the circuit associated to the new model of the four-dimensional chaotic system can easily be simulated using traditional tools like MultiSIM, for which simulation results are given using operational amplifiers.
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